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The image contains a diagram showing a compass with points labeled A, B, C, and D. The task is to find the "true bearing of O from each of the following points," and there are directions listed near the compass.

A true bearing is measured clockwise from the north direction (0°) to the line connecting two points, typically starting from the north.

Let’s analyze the bearings from each of the points A, B, C, and D to the center O:

1. **Point A**: From the diagram, point A appears to lie directly east of O, which is at a bearing of 90°.

2. **Point B**: B seems to be located to the southeast of O. True bearings are measured clockwise, so we start from north and turn clockwise. Estimating from the diagram, the bearing of point B is around 135°.

3. **Point C**: C appears to be in the southwest direction, roughly halfway between south (180°) and west (270°). This suggests a bearing of approximately 225°.

4. **Point D**: D is located north-west of O, but closer to the west direction. This places its bearing around 315°.

To summarize the approximate bearings:
- A: 90°
- B: 135°
- C: 225°
- D: 315°

Would you like further clarification on bearings or more details on this problem? Here are five follow-up questions related to bearings and directions:

1. How do you calculate a true bearing when the angle is given in relation to other directions?
2. What is the difference between magnetic and true bearings?
3. How would the bearing change if the points were shifted north or south?
4. Why are true bearings measured clockwise from north?
5. Can bearings be negative, and what does it signify in such cases?

**Tip**: Always remember that true bearings are measured from the north, rotating clockwise around the point of origin!

Find the true bearing of O from each of the following points, shown in the compass map: A, B, C, and D.

Learn how to calculate the true bearings from point O to points A, B, C, and D using the compass diagram. This problem explores geometry concepts and the use of true bearings for angle measurement, suitable for students in Grades 8-10.

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